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Infinite-sheet branching of the habitat of the natural frequencies of open resonators as a result of admission of infinite boundaries

机译:由于无限边界的进入,开放共振器固有频率的栖息地的无限片状分支

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Summary form only given. We consider several eigenvalue problems for the Helmholtz and Maxwell equations, where the fields are assumed time-harmonic, i.e. /spl sim/e/sup -ikct/, and the normalized frequency k is an eigenparameter: (1) localized 2D and 3D dielectric resonators (DR) in free space; (2) in PEC-wall waveguide; (3) in stratified dielectric medium; (4) a localized 3D DR in free space; (5), in a PEC-wall waveguide or stratified medium; and (6) and near a fiber. These problems are about the time-harmonic electromagnetic fields in and out of bounded penetrable objects placed in unbounded host medium. Their correct statement needs certain condition imposed on the field behavior at infinity. Such a condition, in each case, follows from the behavior of the corresponding Green's function analytically continued from the real values of k to the complex domain.
机译:仅提供摘要表格。我们考虑了Helmholtz和Maxwell方程的几个特征值问题,其中假定场为时谐的,即/ spl sim / e / sup -ikct /,而归一化频率k是特征参数:(1)局部2D和3D介电常数自由空间中的谐振器(DR); (2)在PEC壁波导中; (3)在分层电介质中; (4)自由空间中的本地化3D DR; (5)在PEC壁波导或分层介质中; (6)在光纤附近。这些问题与放置在无界宿主介质中的有界可穿透对象进出时的时间谐波电磁场有关。他们的正确陈述需要对无穷大的场行为施加一定的条件。在每种情况下,这种情况都来自于相应的格林函数的行为,该行为从k的实值到复数域都解析地延续了下来。

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